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Texas Cash 5 Bell Curve Statistics

This page displays a Bell Curve, also known as a Normal Distribution or Gaussian Distribution, for Texas Cash 5. It shows how frequently the winning numbers add up to a certain sum.

The grey curve on the graph is the expected Bell Curve, which displays how often each sum should have appeared in all draws to date. For example, if there is a 1 in 100 probability that the winning numbers will add up to a certain sum in any given draw, that sum would be expected to appear 10 times over 1,000 draws. The expected Bell Curve is symmetrical and has one mode, which coincides with the mean and the median.

This is overlaid with the actual number of times each sum has appeared in all draws to date (the blue bars). This will match the expected Bell Curve more closely as more draws take place. The curve for draws with a limited history may look more erratic.

Main Numbers:

The data is further laid out in the table below. It shows, for each of the sum totals, how many possible number combinations there are, the expected number of times that each sum should have appeared in all draws to date, and the count of how many times it has actually appeared. The final column shows if a particular sum is overdue. A sum is regarded as overdue if it hasn't appeared for twice the number of draws it is expected to. For example, if there is a 1 in 100 probability of a particular sum appearing, it will be labelled overdue if it hasn't appeared for 201 draws or more.

Some lotteries have undergone rule changes in the past that have affected how many main numbers are drawn. To remain consistent, data is taken only from draws that used the same matrix that is currently in use. This can mean that the statistics for some games are limited.

Number Sum Total Possible Combinations Expectation Actual Over 1,566 Draws
Count Frequency Count Last Drawn Draws Ago
15 1 0.005 1 in 324,632 0 Never Never
16 1 0.005 1 in 324,632 0 Never Never
17 2 0.010 1 in 162,316 0 Never Never
18 3 0.014 1 in 108,210 0 Never Never
19 5 0.024 1 in 64,926 0 Never Never
20 7 0.034 1 in 46,376 0 Never Never
21 10 0.048 1 in 32,463 0 Never Never
22 13 0.063 1 in 24,971 0 Never Never
23 18 0.087 1 in 18,035 1 03/01/2020 1,165
24 23 0.111 1 in 14,114 0 Never Never
25 30 0.145 1 in 10,821 0 Never Never
26 37 0.178 1 in 8,773 0 Never Never
27 47 0.227 1 in 6,907 0 Never Never
28 57 0.275 1 in 5,695 0 Never Never
29 70 0.338 1 in 4,637 1 21/07/2020 994
30 84 0.405 1 in 3,864 1 06/05/2021 746
31 101 0.487 1 in 3,214 2 05/06/2020 1,033
32 119 0.574 1 in 2,728 1 19/08/2021 656
33 141 0.680 1 in 2,302 0 Never Never
34 164 0.791 1 in 1,979 1 30/12/2021 542
35 192 0.926 1 in 1,690 0 Never Never
36 221 1.066 1 in 1,468 1 06/10/2022 302
37 255 1.230 1 in 1,273 1 13/09/2022 322
38 291 1.404 1 in 1,115 1 25/02/2020 1,120
39 333 1.606 1 in 974 3 14/11/2022 269
40 377 1.819 1 in 861 1 14/02/2020 1,129
41 427 2.060 1 in 760 3 24/01/2023 208
42 480 2.315 1 in 676 1 01/06/2020 1,037
43 540 2.605 1 in 601 1 02/11/2018 1,531 Overdue
44 603 2.909 1 in 538 4 25/12/2021 546
45 674 3.251 1 in 481 3 23/02/2022 495
46 747 3.603 1 in 434 6 09/01/2023 221
47 829 3.999 1 in 391 6 10/08/2023 38
48 914 4.409 1 in 355 2 09/06/2022 404
49 1,007 4.858 1 in 322 4 23/09/2023 0
50 1,103 5.321 1 in 294 4 11/04/2023 142
51 1,208 5.827 1 in 268 8 24/06/2022 391
52 1,315 6.343 1 in 246 5 04/11/2022 277
53 1,431 6.903 1 in 226 8 23/05/2022 419
54 1,549 7.472 1 in 209 12 08/05/2023 119
55 1,676 8.085 1 in 193 3 16/12/2021 554 Overdue
56 1,804 8.702 1 in 179 7 12/03/2022 480 Overdue
57 1,941 9.363 1 in 167 13 16/03/2022 477 Overdue
58 2,078 10.024 1 in 156 15 12/05/2023 115
59 2,224 10.728 1 in 145 8 25/06/2022 390 Overdue
60 2,370 11.433 1 in 136 5 03/07/2023 71
61 2,523 12.171 1 in 128 16 19/01/2023 212
62 2,675 12.904 1 in 121 9 20/05/2023 108
63 2,835 13.676 1 in 114 15 10/04/2023 143
64 2,992 14.433 1 in 108 7 14/07/2023 61
65 3,156 15.224 1 in 102 17 20/09/2023 3
66 3,316 15.996 1 in 97 17 10/03/2023 169
67 3,482 16.797 1 in 93 22 02/05/2023 124
68 3,643 17.574 1 in 89 14 13/09/2023 9
69 3,809 18.374 1 in 85 19 07/07/2023 67
70 3,968 19.141 1 in 81 19 06/09/2023 15
71 4,131 19.928 1 in 78 13 02/08/2023 45
72 4,286 20.675 1 in 75 17 26/08/2023 24
73 4,443 21.433 1 in 73 20 08/08/2023 40
74 4,590 22.142 1 in 70 27 17/07/2023 59
75 4,739 22.861 1 in 68 26 28/08/2023 23
76 4,875 23.517 1 in 66 25 07/08/2023 41
77 5,011 24.173 1 in 64 30 29/07/2023 48
78 5,134 24.766 1 in 63 16 19/05/2023 109
79 5,255 25.350 1 in 61 32 05/08/2023 42
80 5,362 25.866 1 in 60 28 14/09/2023 8
81 5,466 26.368 1 in 59 28 07/09/2023 14
82 5,554 26.792 1 in 58 27 26/06/2023 77
83 5,639 27.202 1 in 57 32 18/08/2023 31
84 5,708 27.535 1 in 56 23 14/08/2023 35
85 5,772 27.844 1 in 56 22 09/08/2023 39
86 5,819 28.070 1 in 55 21 29/08/2023 22
87 5,862 28.278 1 in 55 32 22/08/2023 28
88 5,887 28.398 1 in 55 25 30/05/2023 100
89 5,907 28.495 1 in 54 34 18/09/2023 5
90 5,910 28.509 1 in 54 40 16/09/2023 6
91 5,907 28.495 1 in 54 27 26/04/2023 129 Overdue
92 5,887 28.398 1 in 55 25 11/07/2023 64
93 5,862 28.278 1 in 55 28 11/09/2023 11
94 5,819 28.070 1 in 55 39 05/09/2023 16
95 5,772 27.844 1 in 56 26 25/08/2023 25
96 5,708 27.535 1 in 56 31 24/04/2023 131 Overdue
97 5,639 27.202 1 in 57 24 31/07/2023 47
98 5,554 26.792 1 in 58 27 01/09/2023 19
99 5,466 26.368 1 in 59 22 22/03/2023 159 Overdue
100 5,362 25.866 1 in 60 24 15/02/2023 189 Overdue
101 5,255 25.350 1 in 61 24 27/07/2023 50
102 5,134 24.766 1 in 63 23 04/07/2023 70
103 5,011 24.173 1 in 64 15 31/08/2023 20
104 4,875 23.517 1 in 66 19 27/04/2023 128
105 4,739 22.861 1 in 68 20 16/08/2023 33
106 4,590 22.142 1 in 70 30 22/09/2023 1
107 4,443 21.433 1 in 73 24 13/07/2023 62
108 4,286 20.675 1 in 75 17 15/08/2023 34
109 4,131 19.928 1 in 78 22 02/03/2023 176 Overdue
110 3,968 19.141 1 in 81 13 19/09/2023 4
111 3,809 18.374 1 in 85 21 23/06/2023 79
112 3,643 17.574 1 in 89 15 26/01/2023 206 Overdue
113 3,482 16.797 1 in 93 19 23/11/2022 261 Overdue
114 3,316 15.996 1 in 97 17 09/09/2023 12
115 3,156 15.224 1 in 102 20 17/08/2023 32
116 2,992 14.433 1 in 108 19 08/07/2023 66
117 2,835 13.676 1 in 114 12 03/05/2023 123
118 2,675 12.904 1 in 121 14 21/08/2023 29
119 2,523 12.171 1 in 128 21 06/06/2023 94
120 2,370 11.433 1 in 136 13 08/09/2023 13
121 2,224 10.728 1 in 145 8 03/02/2023 199
122 2,078 10.024 1 in 156 15 01/08/2023 46
123 1,941 9.363 1 in 167 10 30/06/2023 73
124 1,804 8.702 1 in 179 7 01/03/2021 803 Overdue
125 1,676 8.085 1 in 193 4 10/11/2022 272
126 1,549 7.472 1 in 209 11 31/05/2023 99
127 1,431 6.903 1 in 226 9 31/10/2022 281
128 1,315 6.343 1 in 246 3 25/03/2023 156
129 1,208 5.827 1 in 268 4 11/05/2023 116
130 1,103 5.321 1 in 294 6 23/02/2023 182
131 1,007 4.858 1 in 322 4 14/02/2022 503
132 914 4.409 1 in 355 3 07/05/2022 432
133 829 3.999 1 in 391 4 20/11/2021 576
134 747 3.603 1 in 434 1 12/01/2019 1,470 Overdue
135 674 3.251 1 in 481 5 12/09/2023 10
136 603 2.909 1 in 538 3 09/09/2022 325
137 540 2.605 1 in 601 5 15/11/2021 581
138 480 2.315 1 in 676 3 07/03/2023 172
139 427 2.060 1 in 760 0 Never Never
140 377 1.819 1 in 861 1 04/07/2022 383
141 333 1.606 1 in 974 0 Never Never
142 291 1.404 1 in 1,115 2 07/03/2022 485
143 255 1.230 1 in 1,273 1 02/06/2023 97
144 221 1.066 1 in 1,468 0 Never Never
145 192 0.926 1 in 1,690 0 Never Never
146 164 0.791 1 in 1,979 0 Never Never
147 141 0.680 1 in 2,302 0 Never Never
148 119 0.574 1 in 2,728 0 Never Never
149 101 0.487 1 in 3,214 0 Never Never
150 84 0.405 1 in 3,864 0 Never Never
151 70 0.338 1 in 4,637 0 Never Never
152 57 0.275 1 in 5,695 1 22/07/2019 1,307
153 47 0.227 1 in 6,907 0 Never Never
154 37 0.178 1 in 8,773 0 Never Never
155 30 0.145 1 in 10,821 0 Never Never
156 23 0.111 1 in 14,114 0 Never Never
157 18 0.087 1 in 18,035 0 Never Never
158 13 0.063 1 in 24,971 0 Never Never
159 10 0.048 1 in 32,463 0 Never Never
160 7 0.034 1 in 46,376 0 Never Never
161 5 0.024 1 in 64,926 0 Never Never
162 3 0.014 1 in 108,210 0 Never Never
163 2 0.010 1 in 162,316 0 Never Never
164 1 0.005 1 in 324,632 0 Never Never
165 1 0.005 1 in 324,632 0 Never Never


Page Last Updated: Sunday, 24th September 2023 3:04 pm

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